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An optimal control problem for a viscoelastic plate in a dynamic contact with an obstacle

In: Tatra Mountains Mathematical Publications, vol. 71, no. 1
Igor Bock - Mária Kečkemétyová

Details:

Year, pages: 2019, 27 - 37
Language: eng
Keywords:
Vibrating viscoelastic plate, rigid obstacle, optimal control, variable thickness
Article type: Mathematics
About article:
We deal with an optimal control problem governed by a nonlinear hyperbolic initial-boundary value problem describing the perpendicular vibrations of a simply supported anisotropic viscoelastic plate against a rigid obstacle. A variable thickness of a plate plays the role of a control variable. We verify the existence of an optimal thickness function.
How to cite:
ISO 690:
Bock, I., Kečkemétyová, M. 2019. An optimal control problem for a viscoelastic plate in a dynamic contact with an obstacle. In Tatra Mountains Mathematical Publications, vol. 71, no.1, pp. 27-37. 1210-3195. DOI: https://doi.org/0.2478/tmmp-2018-0003

APA:
Bock, I., Kečkemétyová, M. (2019). An optimal control problem for a viscoelastic plate in a dynamic contact with an obstacle. Tatra Mountains Mathematical Publications, 71(1), 27-37. 1210-3195. DOI: https://doi.org/0.2478/tmmp-2018-0003
About edition:
Publisher: MÚ SAV
Published: 2. 1. 2019